f(71.19) = 71 where int(x) is the integer value of a number
y = x - 3 is a linear function where for each x-value we find one and only one y-value.
To determine if a function crosses its end behavior asymptote, analyze the function's behavior as ( x ) approaches positive or negative infinity. If the function's value approaches the asymptote but is not equal to it, it does not cross; however, if you find a point where the function's value equals the asymptote, it indicates a crossing. You can identify this by solving the equation of the asymptote for ( x ) and checking if the function equals that value at those ( x ) points. Graphically, plotting the function alongside the asymptote can also reveal any crossings visually.
The number of function is Geometry
That depends what either the value of a or the value of b is.
I suggest: - Take the derivative of the function - Find its initial value, which could be done with the initial value theorem That value is the slope of the original function.
y = x - 3 is a linear function where for each x-value we find one and only one y-value.
you have to first find the derivative of the original function. You then make the derivative equal to zero and solve for x.
The number of function is Geometry
18
Without further information, "y" can have any value.
You need to clarify the function AND provide an interval.
If it is a differentiable function, you find the value at which its derivative is 0. But in general, you can plot it as a line graph and see where it peaks.
That depends what either the value of a or the value of b is.
To find the value of the other variable
7
7
Divide the percentage by 100 and that is the value.